Method, apparatus and system for determining player effectiveness

ABSTRACT

A method of evaluating the effectiveness of a baseball player or group of players, considering offensive inputs such as at bats and batting, base running and advancing other base runners and other baseball performances. This method reduces the baseball player effectiveness to a single number, or average. This average would be kept and updated over a series of baseball player at-bats and used to compare to other performances, such as other series of at-bats, seasons, or other players, or teams.

CROSS-REFERENCE TO RELATED APPLICATIONS

Not applicable.

BACKGROUND OF THE INVENTION

1. Field of the Invention

This invention relates generally to a method, apparatus and system for determining player effectiveness in the game of baseball.

2. Background

Traditionally, the professional game of baseball is played with a ball and a bat on a grass field with nine players on each of two teams of players. On the team playing defense, the field is comprised of three players in the outfield and six players in the infield. On the team playing offense, players take turn at home plate, with a bat, trying to advance to the bases which are spaced ninety feet apart and arranged in the shape of a diamond. The Pitcher on the team playing defense pitches the ball to one of the offensive players who is at bat at home plate. The offensive team is allowed three Outs per inning after which they will alternate to playing defense and the other team will play offense. One inning consists of each team playing one round of offense and defense. A game consists of nine innings unless there is a tie after which they may play for some form of tie breaker.

There are many variations on the game of baseball, for example, softball which is often played by the casual player and may have ten players on each side with four playing in the outfield. Another example is that is which is played by young players in which the bases are played at much closer distances than ninety feet.

Baseball began in the United States and is generally believed to have achieved its national beginning during the United States Civil War where young men from various parts of the country were introduced to a new and interesting game. Today, in the United States, baseball is played in most all grade schools, high schools, colleges and thirty-two major league professional teams which each have many minor league teams. Today, baseball is also played all over the world. Each of the thirty-two professional teams in the United States play 162 games each season, with multi-national players, and each team normally averaging one to three million fans attending games each year.

Team play of baseball keeps track of how the team plays by keeping statistics of each player, game, team and league. Many of the statistics kept for the game of baseball are as old as the game itself. Many of the statistics include simple events strung together in a series and then made into an average. The recording of these various single events has been used to evaluate the value, performance, effectiveness and/or desirability of individual players. Many different methods have been developed and used in an effort to better evaluate the value, performance, effectiveness and/or desirability of individual players. Among these are batting average, slugging percentage, and etc. Batting average, which may be the traditional most popular individual statistic kept may be in the normal range of about 0.230 to 0.300 although some players may play at higher or lower averages. Baseball insiders and authorities have often complained that the true value of a baseball player is not accurately evaluated with one or all of the statistics kept today. All players have a value that cannot be recorded by batting average alone or by reference to any other single number in use in baseball today. Even the reliance on a combination of several statistics can paint an erroneous picture of the true value, performance, effectiveness and/or desirability of a player.

3. Description of Prior Art:

In the past, since baseball is such an old sport, many different methods have been developed and used in an effort to evaluate the performance of baseball players. Much of the prior art is as old as the game itself with no known author or are simple, single dimensional recordings of a particular event, such as walks and steals. What has lived through time in evaluating the efforts of a player is most commonly batting average (first known recorded use in 1874), slugging percent, steals, walks, hits, runs, and runs batted in. In 1876, there were six offensive statistics kept for baseball and after more than one hundred years, there are now only about twenty-one statistics commonly kept for baseball (see Hidden Game of Baseball by Thorn and Palmer page 19). The game winning RBI is the only offensive statistic that has been added to the few offensive statistics in the last many decades. Most or all of these statistics can normally be found in the sports sections of newspapers during the baseball season. Over the past decades, many other methods have been developed and then discarded because they either did not prove to be easily enough computed, understood, or did not prove to be functional enough. No other method has been developed, to date, which considers all or most of the relative efforts of a baseball player into one number, especially when it relates to other players on base. Baseball insiders and authorities have often complained that the true value of a baseball player, to date, is not evaluated statistically. All players have a value that can not be recorded by batting average alone or any other single number in use in baseball today. Some players also have a special quality of being able to perform something extra when his/her team is in critical need of the extra effort (“coming through in the clutch”), especially when there are other offensive players on the bases. No other prior art has been able to capture all those efforts into one easy to compare statistic.

The most popular methods of prior art in evaluating offensive efforts of a baseball player are batting average, slugging percent, walks, steals and home runs (author many believe to be Henry Chadwick of England about 1868 or first recorded by him) (see Hidden Game of Baseball by Thom and Palmer page 10). Each of these methods are one dimensional in that they only record the specific act for which they are named. Batting average, probably the most popular method, simply records the number of safe hits in relation to official times at bat. Batting average does not consider hits for extra bases any differently or consider other runners on base. For example, with batting average, a home run would get the same emphasis as a single base hit although a home run is much more valuable. An arguably positive offensive action, sacrifice hit, which does advance a base runner but results in an out for the hitter, actually is a negative effect to batting average while being a positive effect on the advancement of runners on the base, sometimes resulting in a run. Walks simply record the number of times a batter advances to first by virtue of getting four balls before making an out. Steals only record the number of times a runner steals a base. Slugging percent does record extra bases from hitting for the batter but does not consider other runners or other means of advancing bases, such as walks or steals. Runs batted in is also one dimensional and only counts the number of players that cross home plate and score because of the efforts of one player. Other common statistics such as runs, hits, and errors also only record the one dimensional statistic for which they are named.

There are a few methods that have been developed that do evaluate bases advanced by the hitter, such as Base-Out Percentage (by Barry Codell and reported in Total Baseball, 1995, Glossary page 2544), Runs Created (by Bill James in the Bill James Historical Baseball Abstract, date unknown and reported in Total Baseball, 1995, Glossary page 2549), Total Average (by Tom Bosewell and reported in Total Baseball, 1995 Glossary page 2551), and Linear Weight (see Hidden Game of Baseball by Thorn and Palmer page 59). The major shortcomings of those methods are in not counting bases advanced of other players already on base when a particular player is batting.

The prior art of Base-Out Percentage (by Barry Codell and reported in Total Baseball, 1995, Glossary page 2544) does try to count many of the bases advanced by the hitter but does not consider all the other base runners. Base-Out Percentage also makes recording of that statistic very complicated by counting many things such as sacrifices in the numerator and denominator, grounded into double plays, and hit by pitch, among other things. Base Out Percentage uses outs produced for the denominator, as opposed to using official at bats as said method does. Again, the major short comings of this method is in not counting bases advanced of other players already on base when a particular player is batting.

One prior art, Runs Created (by Bill James as related in TOTAL BASEBALL, page 2549, date unknown) has, what seams to have been an effort towards counting for run contribution for a variety of offensive efforts by a baseball player. However, it does this by using probabilities for a certain action. For example, a double, which may lead to a run would have a certain probability of creating a run. Runs Created seams to have been created, mainly, to be able to compare modern games to historical games when statistics were not kept and rules were different. Runs Created has several versions, at least 14, to adjust the statistic for different years or leagues so as to compare current play to other years and leagues when baseball rules were different. Its creation was from the need to compare current statistics to historical seasons when as precise records were not kept. Runs Created does not actually count the bases advanced by other offensive base runners but only estimates them. Those estimates come from analyzing historical data. Those estimates are then applied only to the efforts of the batter. Runs Created and the following prior art are primarily concerned with estimating a scoring run through the actions of the batter, using the probabilities of a run happening from the analysis of historical data. Runs Created was used as an official statistic by the National League and the American League from 1955 to 1988.

Another prior art, Total Average (by Tom Bosewell and reported in Total Baseball, 1988, 1995 Glossary page 2551), again counts most of the offensive efforts of a baseball player as a batter but does not count the bases advanced by other offensive players. It then complicates the bases advanced by the batter by making several adjustments to both the numerator and denominator.

Another prior art, Linear Weights (see Hidden Game of Baseball by Thorn and Palmer page 62) is similar to the other, above, prior arts of Total Average, Runs Created, and Base Out Percentage in that it uses statistical methods to predict runs but refines the formulas further. Like the other modem prior arts, Linear Weights is very accurate at predicting runs but is also so complicated that it is not feasible for the casual observer, or even baseball professionals, to use.

The statistics kept for baseball really have not changed much in the past one hundred years and any change that has been made came very slowly. Much of the modern baseball statistics that have been offered (since Life magazine Aug. 2, 1954 article by Branch Ricky and Allan Roth) are consumed with predicting runs (which does, in fact, wins games) from the actions of the batter. The formulas are generally cumbersome and full of probabilities that a certain action will, ultimately over a long period of time, produce an expected number of runs. Their creation was primarily intended for forming strategy for a game by predicting the outcome of certain actions. Henceforth, most of the methods that have been developed for more precisely predicting and recording of baseball have been created since the Life magazine article of Branch and Rickey in 1954. Those methods are based on exhaustive research and the turning of baseball events into scientific probabilities in the hope of accurately predicting runs. Yet, those methods are only predicting runs and generally after a batter has reached first base. There is currently no other statistic or method in use which takes into account, in one number, several actual offensive inputs of a player and which, particularly, includes the advances of other players on base while also considering other situation dependent actions such as baseball park, batting order, or defensive playing position.

SUMMARY OF THE INVENTION

The present said method relates to a statistical method to reduce the many offensive performance statistics of a baseball player, dividing them by the number of official at bats, therefore, creating a single number which, then, may be adjusted for accuracy at the discretion of the user, by considering other baseball actions, a few of which may be batting position, defensive situations and the particular playing field, all in order to better evaluate the total effectiveness of a baseball player.

OBJECTS AND ADVANTAGES

A main object of said method is to condense many of the offensive statistics into one simple number that can be easily computed and used to compare to other performances. This is accomplished by recording all of the official bases advanced from one base to the next, by any player, that can be attributed to the efforts of an offensive player and by also recording all of the official at bats for that same offensive player for the same period of time.

Said method overcomes the deficiencies of the many prior arts that have been tried and discarded over the decades in trying to create a simple numeric expression that evaluates the value of a baseball player. Said method also overcomes the deficiencies of all the currently used prior art by combining all or most of them into one, easy to compare number that is much more useful and informative.

It is an object of the present said method to provide one numeric expression that can be used to evaluate the effectiveness of a baseball player and be compared to other players, teams, and/or time periods.

It is another object of said method to provide an apparatus and method for the casual fan or observer to have the ability to keep and calculate the numeric expression him/herself. This can be accomplished by means of a traditional baseball scorecard that has been adjusted/changed to allow for the accumulation of the needed data and instructions for the use and calculations. See FIG. 5, 6, & 7.

It is yet another object of said method to allow for the adjustment of the basic numeric expression, which is also the preferred embodiment of said method, for factors such as home park advantage, place in batting order, defensive position and play, win/loss percentage of the team and other factors the user may feel is important to make the basic numeric expression of said method more meaningful.

In accordance with these and other objects of said method, which will become apparent hereinafter, the said method will be described with particular reference to the accompanying drawings and figures.

BRIEF DESCRIPTION OF THE DRAWINGS

FIG. 1 shows the basic numeric expression for the preferred embodiment of said method.

FIG. 2 shows the basic numeric expression of said method with some adjusting factors such as being responsible for creating outs after advancing to base.

FIG. 3 shows the basic numeric expression of said method with more adjusting factors such as Park Factor (Total Baseball by Thom/Palmer/Gershman 1995 page 2547) and adjusting for batting order.

FIG. 4 shows a segment of a traditional baseball scorecard with adjustments for said method.

FIG. 5 shows a traditional baseball scorecard with adjustments for said method.

FIG. 6 shows a traditional baseball scorecard with reference numerals for changes from the traditional.

FIG. 7 shows an adjusted scorecard as actually scored during a baseball game.

REFERENCE NUMERALS IN DRAWING

-   1. Circle for recording the total number of bases advanced for one     player for one inning on an adjusted, traditional scorecard. -   3. Darkened line/s, between bases, to represent a base advanced of     any runner during the batting of one player in an inning on an     adjusted, traditional scorecard. -   7. A small area at the bottom of a column of one inning to record     the total bases advanced for all players in that inning on an     adjusted, traditional score card. -   9. A small area at the near right end of a row of a player to record     the total bases advanced for that player for the complete game on an     adjusted, traditional score card. -   11. A small area at the right end of a row of a player to calculate     and record the average bases advanced for that player for the     complete game on an adjusted, traditional scorecard.

DETAILED DESCRIPTION OF THE PREFERRED EMBODIMENT

Said method, with preferred embodiment sometimes here-in-after referred to as Offensive Average, is a number that takes into account the offensive input for a baseball player and an average is made by dividing that input by the number of official at bats. The offensive input is calculated by adding each base advanced by any offensive player on the field (on base or home plate) that is attributed to the efforts of that one player, normally at bat. Said method is calculated by total offensive input (bases advanced) divided by the number of times a player has an official at bat. There may be several versions of said method depending on the preferred complexity of record keeping, accuracy, and the preferences of those using the statistic. Said method or the statistic, to be significant, should be kept for each official at bat for many games, and like batting average, is more significant as a predictor of future play as more games are played and statistics kept.

Said method is a single number and, unlike batting average, on base average or slugging percent, takes into account a complexity of many other baseball statistics. Said method inherently includes statistics such as batting average, walks, steals, sacrifices, hit by pitch, base on errors, any other way for a batter to get to a base, other players on base, and, incrementally and preferably, gives more weight to hits for extra bases.

Calculation and Use

Each time a player has an official at bat, a count is made of each base any player is advanced by the efforts of that one player's actions. The total count of bases advanced is divided by the total number of official at bats for the offensive average. In specific, counting bases advanced is as follows:

-   -   a. If a batter gets a base hit, a single and no one else on         base, that player is given a base advance of 1.     -   b. If a batter gets a double and no one else on base, that         player is given a base advance of 2.     -   c. If a batter gets a triple and no one else on base, that         player is given a base advance of 3.     -   d. If a batter gets a home run and no one else on base, that         player is given a base advance of 4.     -   e. If a batter gets a walk, is hit by the pitch or otherwise         advances to 1^(st) base and no one else is on base, that player         is given a base advance of 1. Advances to any base is at the         discretion of the official scorer. Advances to any base by         reason of an error may be at the discretion of the official         scorer and would normally be given as a base advanced if the         offensive player is responsible for creating the error by the         defense.     -   f. If a batter advances to 1^(st) with other players on base,         the batter will get 1 base advance for going to 1^(st) and a         base advance for each base advanced from one base to the next by         the runners already on base.     -   g. If a player makes a sacrifice hit, that player is given a         base advance for each base advanced by each and every runner on         the bases.     -   h. A fielder's choice, in which a defensive player has an almost         equal gain in putting out either one of two players, would         typically result in one base advance for the hitter (if there is         already only one other offensive player on base).     -   i. If a player steals a base, that player is given a base         advance.     -   j. If a player is a runner on base, steals a base and is         (subjectively) attributed with other runners successful steal of         base, is given a base advance for the steal and each attributed         stolen base on that play or a subsequent play (at the discretion         of the official scorer).     -   k. Any other action attributed to a player that allows         himlherself or other players to advance one or more bases.

EXAMPLES

-   -   a. If a player comes to bat, gets a hit with no one on base and         does not bat again, that player's base advance would be 1, which         would be divided by one at bat for an offensive average=1.000.         (That batting average would be 1.000. In FIG. 1, BARAB=1     -   b. If a player, in three at bats, gets a base hit, gets a walk,         and then strikes out with no other runners on base any time         while that player is at bat, that player would have 2 bases         advanced divided by 3 at bats for an offensive average=0.667.         (That batting average would be 0.333). In FIG. 1, BARAB=1+1=2.     -   c. If a player gets a base hit with a runner on 1 St, that         player gets 1 base advance for getting to 1^(st) and an other         base advance for the runner on 1^(st) advancing to 2^(nd) for a         total base advance of 2 so far for this at bat, divided by 1 at         bat for an offensive average=2.000. (The batting average for         this at bat would be 1.000). In FIG. 1, (BARAB=1)+(BARO         ₁ST=1)=2.     -   d. A grand slam, a home run with the bases loaded, would give         the batter 1 base advance for the runner on 3^(rd) going to         home, a 2 bases advanced for the runner on 2^(nd) going to home,         a 3 bases advanced for the runner on 1^(st) scoring, and a 4         bases advanced for hitting the home run for a total of 1+2+3+4         or 10 bases advanced divided by one at bat for an offensive         average=10.000. (A batting average of 1.000). In FIG. 1,         (BARAB=4)+(BARO 1^(ST)=3)+(BARO 2^(ND)=2)+(BARO 3^(RD)=1)=10

Because there are no other numbers, averages or group of numbers that take into account all of the actions of an offensive baseball player, it is nearly impossible, without the aid of video tape or a computer simulation, to go back and recalculate how said method would compare to historic games or seasons (at least not by using a traditional scorecard). Said method will create a number much higher than batting average and would be expected to be higher by a factor of more than 10 because of a grand slam, being the maximum number of 10.000 for said method while a batting average maximum is 1.000. Said method also takes into account many more offensive actions than does the straight batting average, thus making the value of said method more than just 10 times batting average. Other versions of the preferred embodiment of said method may omit or add attributed bases advanced for the reason of preference or simplicity, such as not counting intentional walks, passed balls and other advances, especially if they are not directly caused by the batter. Because of the mass and complexity of keeping the necessary statistics, it would be most easily kept with an electronic device or of a specifically designed scorecard such as FIG. 5. With the resulting number consisting of one digit followed by a decimal point and then a series of digits (except for a rare perfect 10.000), there may be a desire to round the number. Baseball convention often rounds numbers to three digits. Many times the decimal point is omitted. Thereby, a number of 4.567 may be desired to be reported as 4.56 or some other variation to make the number simpler still.

DESCRIPTION OF FIGS. 1 TO 7:

The preferred embodiment of said method is illustrated in FIG. 1. FIG. 1 is only suggested (or expected) to be the preferred embodiment because, of it being the embodiment likely to be the most widely used. It would be expected to be most widely used because of the vast number of fans who might use it in comparison to the other, more difficult and complicated embodiments which may be more widely used by professionals. The preferred embodiment may change to one of the other Figures or variations of one of the Figures depending on the group using said method. Professional teams and news reporting agencies may prefer to use a more accurate embodiment such as FIG. 2 or FIG. 3 or some variation of them. However, FIG. 1 may prove to be the preferred embodiment for most, if not all but the most ardent observers, because all the adjustment to the preferred embodiment may only make, seemingly, insignificant differences in the statistic.

The numerator of FIG. 1 is the total of all bases advanced attributed to a particular offensive player over a period of time, although said method may also be used for various groups of players such as teams, defensive positions, or leagues. The total of all bases advanced attributed to a particular offensive baseball player will be the number of bases he/she advances from home plate while batting regardless of the means by which that player advances, plus all the bases advanced by the base runners attributed to that particular offensive player, who is usually the batter but may also, at times, be another base runner from the actions of stealing a base or forcing a defensive error, all within the rules of baseball and as recorded by the official scorer. The denominator will be the total of all official at-bats by that particular baseball player for the same period of time.

FIG. 2 is FIG. 1 with an adjustment to the denominator which is the official number of at-bats. That adjustment to the at-bats is adding a number that represents the number of, what might be referred to as, extraordinary outs that can be attributed to a particular offensive player. The extraordinary outs are those which are not striking out or hitting into a single out. Extraordinary outs are those such as being caught stealing, picked off at a base, and/or one extra for hitting into a double play and/or two extra for hitting into a triple play. Some may consider extraordinary outs as offensive errors, which are not normally recorder as such in baseball. Some prior art has made adjustments for sacrifices by adding them in the numerator and denominator (Base-Out Percentage by Barry Cadell as stated in the Glossary of Total Baseball by Thorn/Palmer/Gershman 1995 page 2544). By the inherent nature of said method, sacrifices are already counted in the numerator and for further accuracy, may want to be added to the denominator but may be one variable that might be controversial in its value and use. Some may want to subtract these extraordinary outs from the numerator instead of adding them to the denominator, in the belief this might give them a more accurate statistic. It is not an object of this paper to dictate the accuracy of one method over another, especially when considering one person's opinion over another's, but to enlist one methods availability for possible use.

FIG. 3 is FIG. 1 or FIG. 2 (or offensive average) multiplied by a base advanced factor. One such factor is the “Park Factor” or more specifically the “Batters' Park Factor.” The “Park Factor” (as stated in the Glossary of Total Baseball by Thorn/Palmer/Gershman, 1995 page 2547-8) is prior art that is used to adjust offensive and defensive performances by a factor that is due to differences of one ball park as it is compared to another and is used in order to more accurately compare the performances of players that play in different ball parks of the same group of teams (such as leagues or conferences). Some ball parks are easier to score in than other ball parks because of several factors, some of which are natural grass compared to artificial turf, outfield walls are shorter or closer to home plate, the area between the foul line and out of bounds is larger or smaller, the geographic location of the playing field (balls travel farther in warmer, higher locations) and the particular stadium (lights and etc.). It also makes an adjustment for the fact that a player from a particular team does not have to face his own team's pitchers. In essence, the “Park Factor” is calculated by averaging the total runs scored for all the other teams that normally play as visitors to this team in a period of time and dividing by the total of all the runs scored in the same period of time by the home team.

The Batters' Park Factor is as follows: BPF=(SF+SF1)/2(1+((TPR−1)/(NT−1)))

-   -   Where: BPF=Batters' Park Factor         -   SF=Scoring Factor of other clubs         -   NT=Number of teams         -   TPR=Team Pitching Rating

An example of the Batters' Park Factor in the prior art (as stated in the Glossary of Total Baseball by Thorn/Palmer/Gershin, 1995 page 2547-8) uses the statistics for the Atlanta Braves baseball season of 1982 and concludes with a Batters' Park Factor of 1.08 signifying Atlanta's ball park was easier to score in by a factor of 8 percent. Thus, a batter for the Atlanta Braves in 1982, in order to compare that batter with another batter from a different team, particularly in the same league, and has a Bases Advanced Average of 6.00 would have it adjusted by reducing it by 8% (or 1/1.08 or 0.926) for an adjusted Bases Advanced Average of 5.56.

The above adjustment, as with other adjustment stated here and elsewhere, may be made in different ways leading to small but significant differences in the resulting number. For example, it may seem to some, and with good reason, that the above adjustment would be more accurate if it were made by multiplying opposing players performances, while playing in Atlanta's ball park, by 1.08, as opposed to multiplying Atlanta's players by 1/1.08. That change would increase opposing players performances instead of decreasing Atlanta's' players performances. One caveat to the latter method of adjustment would be for players whose performance resulted in a zero. Multiplying any number by zero will still result in zero. If a player was expected to have an eight percent increase in performance but his performance resulted in an offensive average of zero, it would be very difficult to hypothesize what an 8 percent increase would have been. Many fly balls are caught at the wall and could easily have been a home run and there is yet no known science that could calculate how much more effort would be needed to then make it a home run. It is less likely, in this example, for a home team player to have an offensive average of zero, after an extended period of time, than for a visiting player. A home team player will have more opportunities at his/her home field than a visiting player. Strong arguments may be made for adjusting the numerator instead of the denominator and vice-a-versa. Which method is most accurate may be argued forever with each side of the argument based on personal preference. It is not the purpose of this application to determine which is best. The most important factor is consistency of calculation when comparing performances.

Another factor that may be of value in FIG. 3 for adjusting the bases advanced is an adjustment for batting order. The lead off batter is going to have several more at-bats over a season than the batters at the end of the batting order. That discrepancy will be accentuated for a team with a win/loss percent over 50 percent because of the rule in baseball that the home team, which bats last, does not bat in the last inning if they already have the lead. The converse to the number of at-bats because of the batting order is the fact that the lead off batters have less opportunities, particularly in the first inning, to advance any other runners. Because the lead off hitter is the first hitter of the game in the first inning, there will never be another runner in front of him/her on base in the first inning, thereby giving the first few in the batting order less opportunities to advance base runners.

From prior art “Clutch Hitting Index” (as stated in the Glossary of Total Baseball by Thorn/Palmer/Gershman, 1995 page 2545) the spot in the batting order is figured as 5−(9×BFPPG−BFPPGT) where BFPGP is the Batters Facing Pitcher Per Game for the player, or plate appearances divided by games, and BFPGT is the Batters Facing Pitcher per Game of the entire Team. Expected RBI are calculated as (0.25 singles+0.50 doubles+0.75 triples+1.75 homers)×LGAV×EXPSL where LGAV (league average)=league RBI divided by (0.25 singles+0.50 doubles+0.75 triples+1.75 homers), and EXPSL (expected RBI by slot number)=0.88 for the leadoff batter, and for the remaining slots, descending to ninth, 0.90, 0.98,1.08, 1.08, 1.04, 1.04,1.04, and 1.02. Calculated for teams, Clutch Hitting Index is actual runs scored over Batting Runs. Therefore to adjust for batting order, multiply FIG. 1 by (1/0.90) for the first batter, (1/0.98) for the second batter and so on.

Thus, using the previous example above for the 1982 Atlanta Braves, the leadoff batter would have an adjustment for batting order of 1/0.90 or taking the Average Bases Advanced of 6.00, above, and multiply it by 1/0.90, or 1.11, we would get an adjusted Average Bases Advanced of 6.00 times 1.11 or 6.66. Taking that number and adjusting it further for Park Factor, above, would result in 6.00 times 1.11 times 0.926 for a further adjustment to 6.17 (6.00×1.11×0.926).

Another adjustment that may be desirable is that of adjusting for intentional walks. Arguably, one way for that adjustment would be to, first, determine whether the intentional walk was for the defense's fear of the batter or simply to place a runner at first to increase the probability of a double play. In the first instance, fear of the batter, the intentional walk may be treated just as any walk or base advance. In the latter instance, hopes of a double play, since the batter had no input other than being in the right spot at the right time, there may be a desire to not count the at-bat in either the numerator or denominator.

Yet another adjustment that may be desirable is that of adjusting for the rigors of playing more demanding defensive positions (prior art of Fielding Runs as stated in the Glossary of Total Baseball by Thom/Paimer/Gershman, 1995 page 2545). For second basemen, shortstops, and third basemen, the formula begins by calculating the league average for the position. Avg Ig pos=(0.20(PO+2A−E+DP) league at position/league total−K league total where Avg Ig pos=position league average, A=assists, PO=putouts, E=errors, DP=double plays, and K=strikeouts. Then estimate the number of innings for each player at each position based upon each player's entire fielding record and his number of plate appearances. So, if the team played 1,500 innings and one player was calculated to have played 1,000 of those innings at a given position, his Fielding Runs (FR) would be calculated as: FR=0.20(PO+2A−E+DP)player−avg for position league×(POteam−Kteam)(innings, player/innings, team)

Assists are doubly weighted because more fielding skill is generally required to get an assist than to record a putout. For catchers, the above formula is modified by removing strikeouts from their formulas and subtracting not only errors but also passed balls divided by two. Also incorporated in the catcher's Fielding Runs is one tenth of the adjusted

Pitching Runs for the team, times the percentage of games behind the plate by that catcher. For pitchers, the above formula is modified to subtract individual pitcher strikeouts from the total number of potential outs (otherwise, exceptional strikeout pitchers like Nolan Ryan or Bob Feller would see their Fielding Runs artificially depressed). Also, pitchers' chances are weighted less than infielders' assists because a pitcher's style may produce fewer ground balls. Thus the formula for pitchers is 0.10(PO+2A−E+DP), whereas for second basemen, shortstops, and third basemen it is 0.20(PO+2A−E+DP). For first basemen, because putouts and double plays require so little skill in all but the odd case, these plays are eliminated, leaving only 0.20(2A E) in the numerator. For outfielders, the formula becomes 0.20(PO+4A−E+2DP). The weighting for assists is boosted here because a good outfielder can prevent runs through the threat of assists that are never made; for them, unlike infielders, the assist is essentially an elective play, like the stolen base. Outfielders' Fielding Runs were subject to some degree of error because outfielders sometimes switch fields within a game or season (Babe Ruth, for example, was positioned in the field that required the lesser range—right field in Yankee Stadium, left field in most road parks). Also, short distances to left-or right-field walls in some parks tend to depress putout totals

Other adjustments may be added to the numerator or denominator in order to facilitate a particular need. For example, a coach or manager or scout may want to multiply steals by a number larger than 1 in order to accentuate the statistics for players that are known to have a quality for stealing bases. In that manner, said statistic could be adjusted with an emphasis on steals and used to evaluate players in order to adjust the batting order of offensive players or in trading players. The total effectiveness of a baseball player may come closer if defensive errors are also included in an adjustment. An error in baseball is a fault in defensive play which allows an offensive player to advance to another base. One way to record a defensive error would be to subtract a base advance from the offensive performance of a player who made a defensive error.

FIG. 4 a. is a segment, located at the intersection of innings and players, from a traditional scorecard with a small circle in the upper left (4 b) (1) to record the number of bases advanced for all offensive players during the period of offensive effort for the segment, or square, which is usually one at-bat for a particular baseball player. Also, additional to the traditional scorecard segment are additional lines between the bases that represent the possible number of bases advanced for each runner at each offensive base position. As a player advances from one base to another because of the offensive efforts of the offensive player for which the segment is being recorded, the line may be darkened (4 b) (3) with a marking instrument, manually, electronically, or by other means, in order to record specifically how offensive players advanced which are accumulated and recorded in (1).

FIG. 5 represents a traditional baseball scorecard with the addition of segments to record bases advanced by the use of FIG. 4 and other segments specified in FIG. 6.

FIG. 6 represents the traditional score card with said additional segments of FIG. 4 and items (5), (7), and (9) for recording each and every base advanced and calculating and recording bases advanced average.

FIG. 7 is a baseball scorecard with said additions for recording bases advanced as it was used in a real game and marked by hand. The game recorded is the game between the Chicago Cubs and the St. Louis Cardinals in the 1998-1999 season in which Mark McGwire hit his 62nd home run, setting a new home run record. The scorecard shows only St. Louis' offense and may not be accurate to actual play and is used only as an example.

SUMMARY, RAMIFICATION AND SCOPE

Accordingly, the reader will see that the method of recording offensive average of said method can be used to evaluate the offensive performance of a baseball player. There is also opportunities to make adjustments for defensive play and, therefore, evaluate the total performance of a baseball player.

There are and have been many methods used in an effort to evaluate the performances of baseball players. Many of those methods are one dimensional in that they only record the performance of one aspect of baseball, such as walks and steals. Reporting of many of those one dimensional statistics try to give the observer an opportunity to evaluate the performance of a baseball player. The observer, by looking at batting average, runs batted in, slugging percent, walks, and steals can extrapolate a fair idea of how one player or team compares to another player or team. However, the observer is simply just extrapolating or making an educated guess.

Many of the modern methods of evaluating baseball have shown that traditional baseball statistics are not a very accurate means of evaluating performances. There is no other number, outside said method stated here, which combines all or most of the most widely used statistics into one easy to compare number for evaluating the performance of a baseball player.

An exert, below, from a newsprint sports page will show the volume of statistics needed to show how players performances are now, typically, evaluated (from the Tampa Tribune Jul. 4, 1999): Batter BA OBP AB R H 2B 3B HR RBI BB SO SB CS E Cairo .327 .365 202 25 66 7 3 2 26 10 27 9 3 4 Stocker .317 .390 224 38 71 11 2 1 27 23 34 9 7 14 Perry .305 .376 95 13 29 7 1 1 17 7 14 0 0 4 McGriff .303 .409 274 43 83 30 0 19 52 51 61 1 0 5 Martinez .297 .385 263 47 78 14 5 5 45 38 45 7 1 3 Where BA = batting average, OBP = on base percentage, AB = at bats, R = runs, H = hits, 2B = doubles, 3B = triples, HR = home runs, RBI = runs batted in, BB = base on balls, SO = strike outs, SB = stolen bases, CS = caught stealing, and E = errors. Only E is a defensive statistic.

As one can see from the table above, it is difficult to compare and evaluate one player to another as they are currently reported. Anyone would have difficulty in deciding who was the best player from the table above. Cairo has the best batting average, which is now the most popular offensive statistic used. Martinez has the lowest batting average of the above table but has the highest value of runs batted in, which is a number that directly relates to scoring which is what wins games. Martinez also has a much higher total for base on balls which means he gives batters behind him a much better chance of driving a runner into home and also giving them an RBI, which is evident by the number of runs (times crossing home plate). Contrary to one's belief, now, that Martinez may be a better offensive player than Cairo is the statistic of more strike outs for Martinez. As one can see, the current methods of evaluating the offensive performances for a baseball player are difficult, confusing and not exact. Using said method for evaluating the offensive performance, as seen below, would combine many of those statistics into one, easy to compare value: Batter OA BA AB CS E Cairo 5.38 .327 202 3 4 Stocker 4.21 .317 224 7 14 Perry 4.92 .305 95 0 4 McGriff 6.42 .303 274 0 5 Martinez 6.57 .297 263 1 3 Where OA = Offensive Average, or said method.

As can be seen from the table just above, the preferred embodiment of said method, Offensive Average, gives a much different evaluation of a baseball player than does Batting Average. Martinez, who would be judged by all but the most savvy baseball fans as being the worst player in the above traditional table, would actually be judged best with said method.

Inherent within the preferred embodiment of said method, Offensive Average, are many of the above statistics such as Batting Average, On Base Percentage, Runs, Hits, Doubles (2B), Triples (3B), Home Runs, Runs Batted In, Base on Balls, Strike Outs, Stolen Bases, and, possibly, Caught Stealing. The only number of the above table not directly used in said method is Error which is a defensive statistic but which may be used as an adjustment.

As shown above, it may be desirable to also list the number of official At Bats, or the denominator of the preferred embodiment of said method, in order to show how statistically accurate the number may be. A number is more accurate as a predictor of the future as the denominator increases in size. As with all these statistics, not only are they used to see past performances, they are also used to predict future performances. The ability to predict the future performance of a baseball player would be very valuable to professional baseball organizations where average player salaries are well over two million dollars per year. More accurately seeing the performance of any player, young or old, would also enable them to analyze their strengths and weaknesses and more easily improve their performance.

Many of the modern methods developed for baseball are rich in statistical science and are very good predictors of scoring runs. The better they become for predicting runs and, therefore, predicting winning games, generally, the more complicated they become. The more complicated they become, the less likely they will be used, which is exactly what has happened. None of the modem methods for predicting runs are currently used as an official baseball statistic. One of the objectives of said method is to create a method that accurately records events (as opposed to predicting), combines many of the actions in baseball into one number, is easy to compute and, therefore, more likely to be used.

While my above descriptions contain many variations, these should not be construed as limitations on the scope of said method, but rather as an exemplification on the scope of the preferred embodiment thereof. Many other variations are possible, such as adjustment for pitching, designated hitters, and defensive errors. Accordingly, the scope of said method should be determined not by the embodiments illustrated, but by the appended claims and their legal equivalents. References Cited Total Baseball Thorn/Palmer/Gershman Glossary 1995 Viking Publishing by Penguin Group 4^(th) Edition Penguin Books U.S.A., Inc. 357 Hudson Street, New York, New York 10014 David R. Godine, Publishers, Inc. Base-Out Percentage Barry Cadell (Total Baseball, page 2544) Park Factor (Total Baseball, page 2547-8) Isolated Power Allan Roth/Branch Rickey (Life magazine, Aug 2 1954) Production (Total Baseball, page 2548-9) Runs Created The Bill James Historical Baseball Abstract (Total Baseball, page 2549) Total Average Tom Bosewell (Total Baseball, page 2551) Total Bases Average Henry Chadwick (Total Baseball, page 2551) Clutch Hitting Index (Total Baseball, page 2545) Fielding Runs (Total Baseball, page 2545) Total Sports http://www.totalbaseball.com/records glossary The Hidden Game of Baseball John Thorn/Pete Palmer with David Reuther Doubleday & Company, Inc. Garden City, NY 1984 1^(st) Edition Linear Wieghts page 239 

1. A means of-evaluating the efforts of a baseball player, or group of baseball players, comprising of: a. a numerator consisting of counting the bases advanced from the efforts of a particular offensive baseball player, or group of baseball players, which includes the bases reached by that particular offensive baseball player, or group of basebalI players, which usually is/are the batter/s, and adding to that any bases advanced by other offensive baseball players already on base which advanced because of the efforts of that one particular offensive player, or group of players, which again is/are usually the batter/s, and b. a denominator consisting of the total official at-bats for the same period of time for which said numerator was recorded, and c. dividing said numerator by said denominator whereby creating a number, an average, used to compare other offensive baseball performances, and, in combination, d. at the discretion of the user, adjusting either said numerator, said denominator, and/or said average by other means to finely adjust said average by selecting from the group consisting of advantages or disadvantages of batting order, differences in ball parks, defensive fielding position, intentional walks, errors, sacrifices and/or any other function of baseball which may add to the accuracy and usefulness of said average. 